Great Trigonometrical Survey
The Great Trigonometrical Survey was a project which aimed to measure the entire Indian subcontinent with scientific precision. It was begun in 1802 by the infantry officer William Lambton, under the auspices of the East India Company. Under the leadership of his successor, George Everest, the project was made a responsibility of the Survey of India. Everest was succeeded by Andrew Scott Waugh and after 1861 the project was led by James Walker, who saw the first completion of it in 1871.
Among the many accomplishments of the Survey were the demarcation of the British territories in India and the measurement of the height of the Himalayan giants: Everest, K2, and Kanchenjunga. The Survey had an enormous scientific impact as well, being responsible for one of the first accurate measurements of a section of an arc of longitude, and for measurements of the geodesic anomaly which led to the development of the theories of isostasy.
From its inception in 1600 to the beginning of the nineteenth century, the British East India Company gained more territory on the Indian subcontinent. With the acquisition of new territory, it employed several explorers and cartographers to provide maps and other information on its territories, most notably James Rennell, from 1767 in Bengal. As Rennell proceeded making maps, some serious flaws in them surfaced, based on a lack of precise measurements. In 1800, shortly after the English victory over Tipu Sultan, William Lambton, an infantry soldier with experience in surveying proposed to remedy precisely that, through a series of triangulations initially through the newly acquired territory of Mysore and eventually across the entire subcontinent.
The Great Trigonometrical Survey of India started on 10 April 1802 with the measurement of a baseline near Madras. Major Lambton selected the flat plains with St. Thomas Mount at the north end and Perumbauk hill at the southern end. The baseline was 7.5 miles (12.1 km) long. Lieutenant Kater was despatched to find high vantage points on the hills of the west so that the coastal points of Tellicherry and Cannanore could be connected. The high hills chosen were Mount Delly and Tadiandamol. The distance from coast to coast was 360 miles (580 km) and this survey line was completed in 1806. The East India Company thought that this project would take about 5 years but eventually it took nearly 70 years well past the Indian Rebellion of 1857 and the end of company rule in India. Because of the extent of the land to be surveyed, the surveyors did not triangulate the whole of India but instead created what they called a "gridiron" of triangulation chains running from North to South and East to West. At times the survey party numbered 700 people.
The Trigonometrical Survey was conducted independently of other surveys, notably the topographical and revenue surveys. In 1875, the decision was taken that the Survey budget should be reduced from 240,000 to 200,000 pounds. This resulted in a reorganization under Surveyor-General Colonel J.T. Walker to amalgamate the Great Trigonometrical, Topographical and Revenue Surveys into the Survey of India.
Instruments and methods used
Triangulation surveys were based on a few carefully measured baselines and a series of angles. The initial baseline was measured with great care, since the accuracy of the subsequent survey was critically dependent upon it. Various corrections were applied, principally temperature. An especially accurate folding chain was used, laid on horizontal tables, all shaded from the sun and with a constant tension. The early surveys made use of large and bulky theodolites made by William Carey, a Zenith sector made by Jesse Ramsden and 100-foot (30 m) chains. Later surveys used more compact theodolites.
Accurate instruments could not always be purchased through the standard system of government contract and Everest personally supervised the construction of instruments. He had a maker, Henry Barrow, set up an instrument company in Calcutta. For a while Barrow was succeeded by Syed Mohsin from Arcot and after his death the instruments were supplied by Cooke from York.
To achieve the highest accuracy a number of corrections were applied to all distances calculated from simple trigonometry:
- Curvature of the earth
- The non spherical nature of the curvature of the earth
- Gravitational influence of mountains on pendulums and plumb lines
- Height above sea level
- 1818–1823 – William Lambton
- 1823–1843 – Sir George Everest
- 1843–1861 – Andrew Scott Waugh
- 1861–1884 – James Thomas Walker
- 1885–1911 – Sidney Gerald Burrard
- 1912–1921 – Sir Gerald Ponsonby Lenox-Conyngham
- Gill, B. (2001); "THE BIG MAN. Surveying Sir George Everest", in: Professional Surveyor Magazine, Vol. 21 Nr 2. Retrieved online 8 March 2016.
- Lambton, William (1811). "An account of the Trigonometrical Operations in crossing the peninsula of India, and connecting Fort St. George with Mangalore". Asiatic Researches; or Transactions of the Society Instituted in Bengal for inquiring into the History and Antiquities: 290–384.
- Markham, Clements (1878). A Memoir On The Indian Surveys (2 ed.). London. W H Allen And Co. p. 67. Retrieved 2009-03-01.
- Bluesci: Cambridge university science magazine, 29 January 2011,"History: The Great Trigonometrical Survey", Cambridge.
- Black, Charles E.D. (1891). A memoir of the Indian Surveys, 1875-1890. London: Secretary of State for India in Council. pp. 39–40.
- Strahan, C. (1903). "The Survey of India". Professional papers of the Corps of Royal Engineers. 28: 141–171.
- Insley, Jane (1995). "Making mountains out of molehills? George Everest and Henry Barry, 1830-39" (PDF). Indian Journal of History of Science. 30 (1): 47–55. Archived from the original (PDF) on 25 January 2014.
- Pratt, John Henry (1855). "On the Attraction of the Himalaya Mountains, and of the Elevated Regions beyond Them, upon the Plumb-Line in India". Philosophical Transactions of the Royal Society of London. 145: 53–100. doi:10.1098/rstl.1855.0002. JSTOR 108510.
- Matthew Edney. 1997. Mapping an Empire. Chicago: University of Chicago Press. ISBN 0-226-18488-9.
- John Keay. 2000. The Great Arc. London: Harper Collins. ISBN 0-00-257062-9.
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